125 lines
5.3 KiB
Scheme
125 lines
5.3 KiB
Scheme
;;; GNU Guix --- Functional package management for GNU
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;;; Copyright © 2019 John Soo <jsoo1@asu.edu>
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;;;
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;;; This file is part of GNU Guix.
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;;;
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;;; GNU Guix is free software; you can redistribute it and/or modify it
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;;; under the terms of the GNU General Public License as published by
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;;; the Free Software Foundation; either version 3 of the License, or (at
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;;; your option) any later version.
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;;;
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;;; GNU Guix is distributed in the hope that it will be useful, but
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;;; WITHOUT ANY WARRANTY; without even the implied warranty of
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;;; MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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;;; GNU General Public License for more details.
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;;;
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;;; You should have received a copy of the GNU General Public License
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;;; along with GNU Guix. If not, see <http://www.gnu.org/licenses/>.
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(define-module (gnu packages cedille)
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#:use-module (gnu packages)
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#:use-module (gnu packages agda)
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#:use-module (gnu packages emacs-xyz)
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#:use-module (gnu packages haskell)
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#:use-module (gnu packages haskell-xyz)
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#:use-module (guix build-system emacs)
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#:use-module (guix git-download)
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#:use-module ((guix licenses) #:prefix license:)
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#:use-module (guix packages))
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(define-public cedille
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(package
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(name "cedille")
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(version "1.1.2")
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(source
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(origin
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(method git-fetch)
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(uri (git-reference
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(url "https://github.com/cedille/cedille")
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(commit (string-append "v" version))))
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(file-name (git-file-name name version))
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(sha256
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(base32
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"1h5s6ayh3s76z184jai3jidcs4cjk8s4nvkkv2am8dg4gfsybq22"))))
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(inputs
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(list agda agda-ial ghc ghc-alex ghc-happy))
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(build-system emacs-build-system)
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(arguments
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`(#:phases
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(modify-phases %standard-phases
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(add-after 'unpack 'patch-cedille-paths
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(lambda* (#:key outputs #:allow-other-keys)
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(let ((out (assoc-ref outputs "out")))
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(substitute* "cedille-mode.el"
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(("/usr/share/emacs/site-lisp/cedille-mode")
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(string-append
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out "/share/emacs/site-lisp/cedille")))
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(substitute* "cedille-mode/cedille-mode-info.el"
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(("\\(concat cedille-path-el \"cedille-info-main.info\"\\)")
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(string-append
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"\"" out "/share/info/cedille-info-main.info.gz\"")))
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#t)))
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(add-after 'patch-cedille-paths 'copy-cedille-mode
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(lambda* (#:key outputs #:allow-other-keys)
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(let* ((out (assoc-ref outputs "out"))
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(lisp
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(string-append
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out "/share/emacs/site-lisp/cedille/")))
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(mkdir-p (string-append lisp "cedille-mode"))
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(copy-recursively
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"cedille-mode"
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(string-append lisp "cedille-mode"))
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(mkdir-p (string-append lisp "se-mode"))
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(copy-recursively
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"se-mode"
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(string-append lisp "se-mode"))
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#t)))
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;; FIXME: Byte compilation fails
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(delete 'build)
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(replace 'check
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(lambda _
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(with-directory-excursion "cedille-tests"
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(invoke "sh" "run-tests.sh"))))
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(add-after 'unpack 'patch-libraries
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(lambda _ (patch-shebang "create-libraries.sh") #t))
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(add-after 'unpack 'copy-ial
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(lambda* (#:key inputs #:allow-other-keys)
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(copy-recursively
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(search-input-directory inputs "/include/agda/ial")
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"ial")
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;; Ambiguous module if main is included from ial
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(delete-file "ial/main.agda")
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#t))
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(add-after 'check 'build-cedille
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;; Agda has a hard time with parallel compilation
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(lambda _
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(invoke "touch" "src/Templates.hs")
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(make-file-writable "src/Templates.hs")
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(invoke "touch" "src/templates.agda")
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(make-file-writable "src/templates.agda")
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(invoke "make" "--jobs=1")))
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(add-after 'install 'install-cedille
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(lambda* (#:key outputs #:allow-other-keys)
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(let ((out (assoc-ref outputs "out")))
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(copy-recursively
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"lib" (string-append out "/lib/cedille"))
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(install-file "cedille" (string-append out "/bin"))
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(install-file "core/cedille-core"
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(string-append out "/bin"))
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(install-file "docs/info/cedille-info-main.info"
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(string-append out "/share/info"))
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#t))))))
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(home-page "https://cedille.github.io/")
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(synopsis
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"Language based on Calculus of Dependent Lambda Eliminations")
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(description
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"Cedille is an interactive theorem-prover and dependently typed
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programming language, based on extrinsic (aka Curry-style) type theory. This
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makes it rather different from type theories like Coq and Agda, which are
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intrinsic (aka Church-style). In Cedille, terms are nothing more than
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annotated versions of terms of pure untyped lambda calculus. In contrast, in
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Coq or Agda, the typing annotations are intrinsic parts of terms. The typing
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annotations can only be erased as an optimization under certain conditions,
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not by virtue of the definition of the type theory.")
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(license license:expat)))
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